Factorising harder quadratic expressions

Factorising harder quadratic expressions is a vital skill in algebra. It allows us to break down complex quadratic equations into simpler parts, making it easier to solve or analyze them. This technique is not just about numbers; it plays a critical role in understanding motion, physics, and even economics, where quadratic relationships often emerge. Jump to the questions

Practise now

Factorise each quadratic expression. Enter the four numbers (including signs if negative) for the factors in the form (p x + q) (r x + s)

Note: If you leave any of the coefficient boxes blank, it will be interpreted as 1.

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